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james cobo

james c.

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A nucleus has 𝑍 = 17 and 𝑁 = 18 . What is the symbol for this nucleus? If four neutrons are added to Pb 82 208 , what element is created? Give the symbol for this nucleus.

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When solving systems of equations, how do you know how many solutions you should expect to have? Cite an one example.

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Examples: Solve the following LPPs by simplex method 1) \( \operatorname{Max} Z=2 x_{1}+4 x_{2} \); s.t. \( 2 x_{1}+3 x_{2} \leq 48 ; x_{1}+3 x_{2} \leq 42 ; x_{1}+x_{2} \leq 21 ; x_{1}, x_{2} \geq 0 \) 2) \( \operatorname{Max} Z=4 x_{1}+10 x_{2} \); s.t. \( 2 x_{1}+x_{2} \leq 50 ; 2 x_{1}+5 x_{2} \leq 100 ; 2 x_{1}+3 x_{2} \leq 90 ; x_{1}, x_{2} \geq 0 \) 3) \( \operatorname{Max} Z=4 x_{1}+x_{2}+3 x_{3}+5 x_{4} \) s.t. \( 4 x_{1}-6 x_{2}-5 x_{3}+4 x_{4} \geq-20 \); \( 3 x_{1}-2 x_{2}+4 x_{3}+x_{4} \leq 10 ; 8 x_{1}-3 x_{2}+3 x_{3}+2 x_{4} \leq 20 ; x_{1}, x_{2}, x_{3}, x_{4} \geq 0 \) 4) \( \operatorname{Max} Z=30 x_{1}+25 x_{2} \), st. \( 25 x_{1}+20 x_{2} \leq 80 ; 20 x_{1}+25 x_{2} \leq 90 ; x_{1}, x_{2} \geq 0 \) 5) \( \operatorname{Max} Z=10 x_{1}+5 x_{2} \), st. \( 5 x+2 x_{2} \leq 34 ; 4 x_{1}+4 x_{2} \leq 40 ; x_{1}, x_{2} \geq 0 \) 6) \( \operatorname{Max} Z=30 x_{1}+25 x_{2}+20 x_{3} \), st. \( 25 x_{1}+10 x_{2}+15 x_{3} \leq 80 ; 20 x_{1}+25 x_{2}+10 x_{3} \leq 90 ; x_{1}, x_{2}, x_{3} \geq \) 0 7) Max \( Z=3 x_{1}+2 x_{2}+x_{3} \), st. \( 2 x_{1}+x_{2} \leq 60 ; 2 x_{2}+x_{3} \leq 80 ; 10 x_{1}+15 x_{2}+20 x_{3} \leq 100 ; x_{1}+x_{2}+ \) \( 2 x_{3} \leq 90 ; x_{1}, x_{2}, x_{3} \geq 0 \).

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1. Let G = (V, E) be a graph, let s, t be vertices of G, and suppose each edge e has a nonnegative weight $c_e$. We know that an st-cut $\delta(U)$ intersects every st-path. (a) Suppose S is a set of edges that contains at least one edge from every st-path. Show that there exists an st-cut $\delta(U)$ that is contained in the edges of S. (b) The weight of an st-cut $\delta(U)$ is defined as $c(\delta(U)) := \sum_{e \in \delta(U)} c_e$. Find an IP formulation for the problem of finding an st-cut of minimum weight, where we have a binary variable for every edge and a constraint for every st-path. (c) Show that the formulation given in (b) is correct.

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3. You mix 3.00 mL of 9.0 × 10?? M AgNO? with 10.00 mL of 2.00 M NH? solution resulting in the formation of the diamminesilver(I) complex ion, $[Ag(NH?)?]?$. (Assume volumes are additive.) a. Write the net-ionic equilibrium equation for the formation of this complex ion. $Ag? + 2NH? \rightleftharpoons [Ag(NH?)?]?$ b. Calculate the concentration of the complex ion in the reaction mixture, assuming the reaction goes to completion.

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One strategy that cells may use to overcome the effects of an inhibitor is to up-regulate the expression of the targeted enzyme. Suppose a cell increased the levels of a targeted enzyme by a factor of 10. Which of the following values would likely be changed as a result? Km Kcat Catalytic efficiency Vmax KI

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Specific art styles and even categories have been more influential then others at certain times in history. O True O False

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Exercise 1. Prove (by providing a countermodel) that J¯ does not prove a) t:F for any term t and any formula F, b) t:P?P for any term t and any propositional letter P, c) P?t:P for any term t and any propositional letter P. We did this in class for the propositional logic (w/o the application axiom) by present- ing basic countermodels. Now your goal is to present J¯ countermodels and check the closure condition for these models.

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[2] Evaluate $\Delta x \Delta p_x$ for the wave function $\psi(x) = \begin{cases} \sqrt{\frac{2}{L}} \sin(\frac{\pi x}{L}) & 0 < x < L \\ 0 & \text{elsewhere} \end{cases}$

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What is meant by Perception? Explain how perception can impact an individual's behavior in the workplace. Provide three examples to support your answer. (10 marks) Example 1 Example 2 Example 3

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